Inter-plaquette correlations in U(1) Hamiltonian lattice gauge system [PDF]
, 1995 N. Davidson, R. F. Bishop
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Nucleic Acid‐Based Molecular Machines for Biological Applications
Advanced NanoBiomed Research, EarlyView.Molecular machines are devices assembled from molecules with specific functions. In this review, the development of DNA nanostructures, which are then assembled into molecular machines, is summarized. Their classification and biological applications, such as biosensing, targeted therapy, and molecular circuits are introduced.
Yirong Guo, Xiaolei Zuo, Fangfei Yin
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Dynamical study of different types of soliton solutions with bifurcation, chaos and sensitivity analysis to the non-linear coupled Schrödinger model. [PDF]
Sci RepNasir R +5 more
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Signatures of the Correlated‐Hopping Interaction in Non‐Linear Transport Through a Quantum Dot
Annalen der Physik, EarlyView.Non‐linear thermoelectric transport through a quantum dot is studied, in order to elucidate the signatures of so‐called correlated hopping. The line shapes of the differential conductance and the Seebeck coefficient as functions of gate voltage are clear indicators of this important interaction term.
Ulrich Eckern, Karol I. Wysokiński
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Steady-state entanglement generation via Casimir-Polder interactions. [PDF]
Sci RepIzadyari M +3 more
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On the generalized Hamiltonian structure of 3D dynamical systems [PDF]
, 1995 Fernando Haas, J. Goedert
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Excited States of Coherent Harmonic Qubits With Long‐Range Photon Coupling and Dissipation
Annalen der Physik, EarlyView.When N qubits are strongly coupled with photons in a cavity, they can condense into a ground state with negative energy gap. Some new information is found on coherent transitions among excited states of this system, by simulating them numerically for small N.
L. Gamberale, G. Modanese
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Enhanced nonlinear optical responses in two-dimensional materials via laser-induced topological phase transitions. [PDF]
Sci RepAzizi F, Moayeri H.
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Instabilities in Hamiltonian systems
, 2017 In 1964, V. I. Arnol'd proved the existence of nearly-integrable Hamiltonian systems which have global instabilities (global chaotic behaviour). This phenomenon is nowadays termed under the name "Arnol'd diffusion". One of the key ideas that he used is to "travel" along invariant manifolds of the Hamiltonian system.
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